The secõd circle is D.B.C, and his cẽtre is H [D,B.C,] that is farther from the centre. The fourth [centre, The] twise so great as the other angle on the circũferẽce. [_final . missing_] The lesser is D.E.C, and the geater is D.A.B.C. [D.F.C,] therefore are they both equall. [_final . missing_] What is ment by like cantles you haue heard before [mentby] by the equalitie of the righte lines, so dothe this Theoreme [so do the this] Also it is meet to note y^t al angles that be made [y^{t}al] whiche maketh two cantles of the whole circle. [circle,] which is made of a line A.B, and the line A.D, [A,B,] I saie accordyng to the Theoreme, that the .ij. angles [.ij angles] so that the angle B.D.F, is equall to the angle B.A.D [B D.F,] make their portions somewhat toward an equalitie. [_final . missing_] doth crosse thother line B.D, in y^e point E. [B D,] whiche was A. Nowe concernyng the meanyng [No we] End of Project Gutenberg's The Path-Way to Knowledg, by Robert Record